ON LOCATING CHROMATIC NUMBER OF MYCIELSKI

Let G be a finite, simple and connected graph. Let c a proper coloring of G. For i = 1; 2; :::; k define the color class Ci as the set of vertices receiving color i. The color code of a vertex v in G is the ordered k-tuple c(v) = (d(v;C1); d(v;C2); :::; d(v;Ck)) where d(v;Ci) is the distance of v...

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Main Author: Angelia Susanti, Debbie
Format: Final Project
Language:Indonesia
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Online Access:https://digilib.itb.ac.id/gdl/view/32732
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:32732
spelling id-itb.:327322019-01-02T14:51:28ZON LOCATING CHROMATIC NUMBER OF MYCIELSKI Angelia Susanti, Debbie Prinsip umum matematika Indonesia Final Project color code, locating chromatic number, Mycielski graph INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/32732 Let G be a finite, simple and connected graph. Let c a proper coloring of G. For i = 1; 2; :::; k define the color class Ci as the set of vertices receiving color i. The color code of a vertex v in G is the ordered k-tuple c(v) = (d(v;C1); d(v;C2); :::; d(v;Ck)) where d(v;Ci) is the distance of v to Ci. If all distinct vertices of G have distinct color codes, then c is called a locating coloring of G. The locating chromatic number of graph G, denoted by L(G) is the smallest k such that G has a locating coloring with k colors. In this book, the writer investigate the locating chromatic number of Mycielski graph of G. text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
topic Prinsip umum matematika
spellingShingle Prinsip umum matematika
Angelia Susanti, Debbie
ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
description Let G be a finite, simple and connected graph. Let c a proper coloring of G. For i = 1; 2; :::; k define the color class Ci as the set of vertices receiving color i. The color code of a vertex v in G is the ordered k-tuple c(v) = (d(v;C1); d(v;C2); :::; d(v;Ck)) where d(v;Ci) is the distance of v to Ci. If all distinct vertices of G have distinct color codes, then c is called a locating coloring of G. The locating chromatic number of graph G, denoted by L(G) is the smallest k such that G has a locating coloring with k colors. In this book, the writer investigate the locating chromatic number of Mycielski graph of G.
format Final Project
author Angelia Susanti, Debbie
author_facet Angelia Susanti, Debbie
author_sort Angelia Susanti, Debbie
title ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
title_short ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
title_full ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
title_fullStr ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
title_full_unstemmed ON LOCATING CHROMATIC NUMBER OF MYCIELSKI
title_sort on locating chromatic number of mycielski
url https://digilib.itb.ac.id/gdl/view/32732
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